SU\G(𝔸)/K·U

Local well-posedness for the (n + 1)-dimensional Yang–Mills and Yang–Mills–Higgs system in temporal gauge

Hartmut Pecher

Type: Article

Publication Date: 2016-06-19

Citations: 2

DOI: https://doi.org/10.1007/s00030-016-0395-9

Locations

  • Nonlinear Differential Equations and Applications NoDEA - View - PDF
  • arXiv (Cornell University) - View - PDF

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Works Cited by This (20)

Action Title Year Authors
+ Global existence for critical power ynag-mills-higgs equations in R<sup>3+1</sup> 1997 Keel Markus
+ PDF Chat Null structure and local well-posedness in the energy class for the Yang–Mills equations in Lorenz gauge 2016 Sigmund Selberg
Achenef Tesfahun
+ PDF Chat On the optimal local regularity for the Yang-Mills equations in ℝ⁴⁺¹ 1999 Sergiù Klainerman
Daniel Tataru
+ Gauge choice for the Yang-Mills equations using the Yang-Mills heat flow and local well-posedness in $H^{1}$ 2012 Sung‐Jin Oh
+ PDF Chat Global regularity for the Yang–Mills equations on high dimensional Minkowski space 2012 Joachim Krieger
Jacob Sterbenz
+ Generalized Strichartz Inequalities for the Wave Equation 1995 J. Ginibre
G. Velo
+ Finite Energy Solutions of the Yang-Mills Equations in ℝ 3+1 1995 Sergiù Klainerman
Matei Machedon
+ PDF Chat Finite Energy Local Well-Posedness for the Yang–Mills–Higgs Equations in Lorenz Gauge 2014 Achenef Tesfahun
+ PDF Chat Bilinear space-time estimates for homogeneous wave equations 2000 Damiano Foschi
Sergiù Klainerman
+ On the Maxwell-Klein-Gordon equation with finite energy 1994 Sergiù Klainerman
Matei Machedon